The distribution of weights of 9-ounce bags of a particular brand of potato chips is approximatel The mean is 9.09 ounces and the standard deviation is 0.04 ounces. Jse the Empirical Rule (68-95-99.7 Rule) to answer the questions below. The percentage of bags weighing between 9.01 and 9.17 ounces is %. The percentage of bags weighing between 8.97 and 9.09 ounces is %. The percentage of bags weighing less than 9.05 ounces is %. The percentage of bags weighing more than 9.17 ounces is %.

MATLAB: An Introduction with Applications
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The distribution of weights of 9-ounce bags of a particular brand of potato chips is approximately normal.
The mean is 9.09 ounces and the standard deviation
0.04 ounces.
Use the Empirical Rule (68-95-99.7 Rule) to answer the questions below.
The percentage of bags weighing between 9.01 and 9.17 ounces is
The percentage of bags weighing between 8.97 and 9.09 ounces is
The percentage of bags weighing less than 9.05 ounces is
The percentage of bags weighing more than 9.17 ounces is
Transcribed Image Text:The distribution of weights of 9-ounce bags of a particular brand of potato chips is approximately normal. The mean is 9.09 ounces and the standard deviation 0.04 ounces. Use the Empirical Rule (68-95-99.7 Rule) to answer the questions below. The percentage of bags weighing between 9.01 and 9.17 ounces is The percentage of bags weighing between 8.97 and 9.09 ounces is The percentage of bags weighing less than 9.05 ounces is The percentage of bags weighing more than 9.17 ounces is
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